What is the minimum number of moves?

For n disks the minimum is exactly 2^n - 1 moves: 3 disks = 7 moves, 4 disks = 15, 5 disks = 31, 6 disks = 63, 7 disks = 127. PlayMemorize gives you a small budget above this minimum so beginners can still win while learning the pattern.

How do I always find the optimal solution?

The recursive trick: to move n disks from A to C using B, first move n-1 disks from A to B, then move disk n from A to C, then move n-1 disks from B to C. Repeat this rule at every step and you will always reach the minimum move count.

What happens if I run out of moves?

The round ends and is counted as a loss. You get to try again with a fresh puzzle. In the labyrinth, exhausting the move budget drops you back one level.

Can I print Tower of Hanoi as a worksheet?

Yes. The worksheet version shows a sequence of peg-state diagrams and asks students to fill in the correct next move. Build a sheet from the master generator at /worksheets.

Does it work offline?

Yes. PlayMemorize is a Progressive Web App. Install once and Tower of Hanoi plays anywhere without an internet connection.

Tower of Hanoi · Bahasa Indonesia

Q: Berapa jumlah langkah minimum?

Untuk n cakram, jumlah minimumnya tepat 2^n - 1 langkah: 3 cakram = 7 langkah, 4 cakram = 15, 5 cakram = 31, 6 cakram = 63, 7 cakram = 127. PlayMemorize memberi Anda anggaran kecil di atas ini minim

Q: Bagaimana saya selalu menemukan solusi optimal?

Trik rekursif: untuk memindahkan n cakram dari A ke C menggunakan B, pertama pindahkan n-1 cakram dari A ke B, lalu pindahkan cakram ke-n dari A ke C, lalu pindahkan n-1 cakram dari B ke C. Ulangi aturan ini di setiap

Q: Apa yang terjadi jika saya kehabisan langkah?

Putaran berakhir dan dihitung sebagai kekalahan. Anda dapat mencoba lagi dengan teka-teki baru. Di labirin, menghabiskan anggaran langkah membuat Anda kembali satu level.

Menara Hanoi